The Betti and Hodge numbers of manifolds of \(OG6\)  type were first computed by Mongardi, Rapagnetta, and Saccà in [1]}. The purpose of this paper is to provide a new computation of the Betti and Hodge numbers of these manifolds using the method of Ngô strings introduced by de Cataldo, Rapagnetta, and Saccà in [2]}. We then prove Theorem REF , which gives a description of the Hodge structure of some special manifolds of \(OG6\)  type in terms of the Hodge structure of an Abelian surface. Although we do not describe the Hodge structure of all manifolds of \(OG6\)  type, as is done in [3]}, we note that our computation of the Hodge structure using Ngô strings does not require prior knowledge of the Hodge numbers as an input.
